Abstract
A so called "weak value" of an observable in quantum mechanics (QM) may be obtained in a weak measurement + post-selection procedure on the QM system under study. Applied to number operators, it has been invoked in revisiting some QM paradoxes (e.g., the so called Three-Box Paradox and Hardy's Paradox). This requires the weak value to be interpreted as a bona fide property of the system considered, a par with entities like operator mean values and eigenvalues. I question such an interpretation; it has no support in the basic axioms of quantum mechanics and it leads to unreasonable results in concrete situations. © 2013 The Author(s).
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Svensson, B. E. Y. (2013). What Is a Quantum-Mechanical “Weak Value” the Value of? Foundations of Physics, 43(10), 1193–1205. https://doi.org/10.1007/s10701-013-9740-6
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